Answer:
Independent
Explanation:
We need to find whether the system of equations
and
are independent, dependent, or inconsistent.
Now, we know that the general form of a linear equation in two variables is
So, the general form of the given equations is
and

Now, for a system of equations
and
, we need to find
,
, and

Now,


So, we have

Hence, the system of equations are independent.